Contact manifolds and dissipation, classical and quantum

From MaRDI portal
Publication:1755368

DOI10.1016/j.aop.2018.09.012zbMath1404.81146arXiv1808.06822OpenAlexW3099648102WikidataQ129163886 ScholiaQ129163886MaRDI QIDQ1755368

Xianqiang Yang

Publication date: 9 January 2019

Published in: Annals of Physics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1808.06822




Related Items

When action is not least for systems with action-dependent LagrangiansNonautonomous k-contact field theoriesInverse problem and equivalent contact systemsOrbital dynamics on invariant sets of contact Hamiltonian systemsHigher-order contact mechanicsSkinner-Rusk formalism for \(k\)-contact systemsReductions: precontact versus presymplecticScaling symmetries, contact reduction and Poincaré’s dreamUnified Lagrangian‐Hamiltonian Formalism for Contact SystemsSymmetries, Conservation and Dissipation in Time‐Dependent Contact SystemsTime-dependent contact mechanicsLagrangian-Hamiltonian formalism for cocontact systemsA variational derivation of the field equations of an action-dependent Einstein-Hilbert LagrangianContact Lie systems: theory and applicationsBregman dynamics, contact transformations and convex optimizationLagrangian description of Heisenberg and Landau–von Neumann equations of motionHamilton-Jacobi theory and integrability for autonomous and non-autonomous contact systemsA contact geometry framework for field theories with dissipationNumerical integration in celestial mechanics: a case for contact geometryOn the geometry of discrete contact mechanicsA \(K\)-contact Lagrangian formulation for nonconservative field theoriesCovariant variational evolution and Jacobi brackets: ParticlesCovariant Variational Evolution and Jacobi brackets: FieldsContact geometry and thermodynamicsConstrained Lagrangian dissipative contact dynamicsInvariant measures for contact Hamiltonian systems: symplectic sandwiches with contact breadContact variational integratorsContact Lagrangian systems subject to impulsive constraintsA geometric approach to the generalized Noether theoremA geometric approach to contact Hamiltonians and contact Hamilton–Jacobi theoryMulticontact formulation for non-conservative field theories



Cites Work